Local derivations of reflexive algebras II (Q2706588)
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scientific article
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Local derivations of reflexive algebras II |
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Local derivations of reflexive algebras II (English)
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20 March 2001
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reflexive algebra
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local derivation
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Let \(B\) be a Banach algebra. A linear transformation \(f\) from \(B\) to \(B\) is said to be a local derivation if for every \(b \in B\) there exists a derivation \(\delta_b\) depending on \(b\) which agrees with \(f\) at \(b\). NEWLINENEWLINENEWLINEContinuing the work of Kadison, Larson and Sourour and others, the author studies conditions implying that a local derivation is a derivation. NEWLINENEWLINENEWLINE[For part I see this Proc. Am. Math. Soc. 125, No. 3, 869-873 (1997; Zbl 0865.47031)].
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